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Home>profiles>ninazorboska

Nina Zorboska

Profile
Select Publications
Nina Zorboska
Professor
(204) 474-9832
Nina.Zorboska@umanitoba.ca

Research and Teaching Interests

Operator theory, complex analysis, spaces of holomorphic function

Education

  • B.Sc. Skopje
  • M.Sc. Skopje
  • Ph.D. Toronto

Current graduate students

  • Ievgen Bilokopytov (Ph.D.)
  • Mohammad Sadeghi (Ph.D.)

Courses taught

  • MATH 1230 A01
  • MATH 1300 A04

  • Zorboska, Nina (2018). Isometric weighted composition operators on weighted Bergman spaces. J. Math. Anal. Appl. 461 (1), 657–675.
  • Zorboska, Nina (2017). Intrinsic operators from holomorphic function spaces to growth spaces.Integral Equations Operator Theory 87 (4), 581–600.
  • Zorboska, Nina (2015). Erratum to: Hyperbolic distortion, boundary behaviour and finite Blaschke products [ 3345733]. Comput. Methods Funct. Theory 15 (2), 289–290.
  • Zorboska, Nina (2015). Hyperbolic distortion, boundary behaviour and finite Blaschke products.Comput. Methods Funct. Theory 15 (2), 277–287.
  • Zorboska, Nina (2015). Uniform local univalence and hyperbolic distortion. Complex Var. Elliptic Equ. 60 (10), 1424–1430.
  • Zorboska, Nina (2013). Fredholm and semi-Fredholm composition operators on the small Bloch-type spaces. Integral Equations Operator Theory 75 (4), 559–571.
  • Zorboska, Nina (2012). Univalently induced, closed range, composition operators on the Bloch-type spaces. Canad. Math. Bull. 55 (2), 441–448.
  • Zorboska, Nina (2011). Isometric and closed-range composition operators between Bloch-type spaces. Int. J. Math. Math. Sci., Art. ID 132541, 15.
  • Zorboska, Nina (2011). Schwarzian derivative and general Besov-type domains. J. Math. Anal. Appl. 379 (1), 48–57.
  • Wu, Zhijian; Zhao, Ruhan and Zorboska, Nina (2008). Toeplitz operators on analytic Besov spaces.Integral Equations Operator Theory 60 (3), 435–449.
  • Zorboska, Nina. Analytic Besov-type spaces and oscillation. In Complex and harmonic analysis 179–188. DEStech Publ., Inc., Lancaster, PA, 2007.
  • Zorboska, Nina (2007). Isometric composition operators on the Bloch-type spaces. C. R. Math. Acad. Sci. Soc. R. Can. 29 (3), 91–96.
  • Wu, Zhijian; Zhao, Ruhan and Zorboska, Nina (2006). Toeplitz operators on Bloch-type spaces. Proc. Amer. Math. Soc. 134 (12), 3531–3542.
  • Ghatage, Pratibha; Zheng, Dechao and Zorboska, Nina (2005). Sampling sets and closed range composition operators on the Bloch space. Proc. Amer. Math. Soc. 133 (5), 1371–1377.
  • Zorboska, Nina (2003). The Berezin transform and radial operators. Proc. Amer. Math. Soc. 131 (3), 793–800.
  • Zorboska, Nina (2003). Toeplitz operators with BMO symbols and the Berezin transform. Int. J. Math. Math. Sci. (46), 2929–2945.
  • Zorboska, Nina (1999). Closed range essentially normal composition operators are normal. Acta Sci. Math. (Szeged) 65 (1-2), 287–292.
  • Zorboska, Nina (1999). Cyclic composition operators on smooth weighted Hardy spaces. Rocky Mountain J. Math. 29 (2), 725–740.
  • Zorboska, Nina (1998). Composition operators on weighted Dirichlet spaces. Proc. Amer. Math. Soc. 126 (7), 2013–2023.
  • MacCluer, Barbara D.; Zeng, Xiangfei and Zorboska, Nina (1996). Composition operators on small weighted Hardy spaces. Illinois J. Math. 40 (4), 662–677.
  • Zorboska, Nina (1994). Angular derivative and compactness of composition operators on large weighted Hardy spaces. Canad. Math. Bull. 37 (3), 428–432.
  • Zorboska, Nina (1994). Composition operators with closed range. Trans. Amer. Math. Soc. 344 (2), 791–801.
  • Zorboska, Nina (1991). Hyponormal composition operators on weighted Hardy spaces. Acta Sci. Math. (Szeged) 55 (3-4), 399–402.
  • Zorboska, Nina (1990). Composition operators on Sa spaces. Indiana Univ. Math. J. 39 (3), 847–857.
  • Zorboska, Nina (1989). Compact composition operators on some weighted Hardy spaces. J. Operator Theory 22 (2), 233–241.
  • Zorboska, Nina (1989). Composition operators induced by functions with supremum strictly smaller than 1. Proc. Amer. Math. Soc. 106 (3), 679–684.
  • Zorboska, Nina (1988). Composition operators on weighted Hardy spaces. ProQuest LLC, Ann Arbor, MI.
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